Current issue
Archive
About the Journal
Editorial Policies
For Authors
3/2022 vol. 27
Stats
Get citation
ORIGINAL PAPER
Application of Reanalysis Methods in Structural Mechanics
I. Delyová 1
,
 
P. Frankovský 1
,
 
J. Bocko 1
,
 
P. Sivák 1
,
 
R. Kurimský 1
 
 
 
More details
Hide details
1
Department of Applied Mechanics and Mechanical Engineering, Faculty of Mechanical Engineering, Technical University of Košice, Letná 9, 042 00Košice, Slovakia
 
 
Online publication date: 2022-08-29
 
 
Publication date: 2022-09-01
 
 
International Journal of Applied Mechanics and Engineering 2022;27(3):49-62
DOI: https://doi.org/10.2478/ijame-2022-0035
 
 
Article (PDF)
References (16)
 
KEYWORDS
structural reanalysis
algebraic equations
computational efficiency
change in the design variables
 
ABSTRACT
When designing structures, it is often necessary to re-analyse a structure that is different in some parts from the original one. As real structures are often complex, their analysis is therefore very challenging. In such cases, reanalysis methods are advantageously used. The aim of this paper is to approach the problem of solving the constructions using reanalysis method in which the time taken in solving algebraic equations is reduced. In particular, the purpose of this work is to demonstrate on a chosen system the time savings and the advantages of the chosen direct efficient reanalysis method for a given design problem. A basic condition for meeting these criteria is the modernization of computational procedures in the mechanics of compliant solids.
 
REFERENCES (16)
1.
Kołakowski P., Wikło M. and Holnicki-Szulc J. (2008): The virtual distortion method-a versatile reanalysis tool for structures and systems.– Structural and Multidisciplinary Optimization, vol.36, No.3, pp.217-234.
Google Scholar
 
 
2.
Kirsch U. (2008): Reanalysis of Structures (in Slovak).– Springer Netherlands, pp.93-120.
Google Scholar
 
 
3.
Bocko J. (1989): Implementation of an effective reanalysis method.– Journal of Mechanical Engineering, vol.40, No.1, pp.59-67.
Google Scholar
 
 
4.
Delyová I., Frankovský P., Bocko J., Trebuňa P., Živčák J., Schürger B. and Janigová S. (2021): Sizing and topology optimization of trusses using genetic algorithm.– Materials, vol.14, No.4, p.14, https://doi.org/10.3390/ma1404....
CrossRef
 
Google Scholar
 
 
5.
Rong F., Chen S.H. and Chen Y.D. (2003): Structural modal reanalysis for topological modifications with extended Kirsch method.– Computer Methods in Applied Mechanics and Engineering, vol.192, No.5-6, pp.697-707.
Google Scholar
 
 
6.
Akgün M.A., Garcelon J.H. and Haftka R.T. (2001): Fast exact linear and non-linear structural reanalysis and the Sherman–Morrison–Woodbury formulas.– International Journal for Numerical Methods in Engineering, vol.50, No.7, pp.1587-1606.
Google Scholar
 
 
7.
Wu B. and Li Z. (2006): Static reanalysis of structures with added degrees of freedom.– Communications in Numerical Methods in Engineering, vol.22, No.4, pp.269-281.
Google Scholar
 
 
8.
Cao H., Li H., Wang M., Huang B. and Sun Y. (2022): A structural reanalysis assisted harmony search for the optimal design of structures.– Computers and Structures, vol.270, Article ID.106844, https://doi.org/10.1016/j.comp....
CrossRef
 
Google Scholar
 
 
9.
Huang G., Wang H. and Li G. (2014): A reanalysis method for local modification and the application in large-scale problems.– Structural and Multidisciplinary Optimization, vol.49, No.6, pp.915-930.
Google Scholar
 
 
10.
Mo K., Guo D. and Wang H. (2020): Iterative reanalysis approximation-assisted moving morphable component-based topology optimization method.– International Journal for Numerical Methods in Engineering, vol.121, No.22, pp.5101-5122.
Google Scholar
 
 
11.
Materna D. and Kalpakides V.K. (2016): Nonlinear reanalysis for structural modifications based on residual increment approximations.– Computational Mechanics, vol.57, No.1, pp.1-18.
Google Scholar
 
 
12.
Wu B., Li Z. and Li S. (2003): The implementation of a vector-valued rational approximate method in structural reanalysis problems.– Computer Methods in Applied Mechanics and Engineering, vol.192, No.13-14, pp.1773-1784.
Google Scholar
 
 
13.
Tertel E., Kurylo P. and Papacz W. (2014): The stress state in the three layer open conical shell during of stability loss.– Acta Mechanica Slovaca, vol.18, No.2, pp.56-63.
Google Scholar
 
 
14.
Bittnar Z. and Šejnoha J. (1996): Numerical methods in structural mechanics.– Thomas Telford, https://doi.org/10.1061/978078....
CrossRef
 
Google Scholar
 
 
15.
Wu Y., Wang H., Liu J., Zhang S. and Huang H. (2019): A novel dynamic isogeometric reanalysis method and its application in closed-loop optimization problems.– Computer Methods in Applied Mechanics and Engineering, vol.353, pp.1-23.
Google Scholar
 
 
16.
Sága M., Vaško M., Handrik M. and Kopas P. (2019): Contribution to random vibration numerical simulation and optimisation of nonlinear mechanical systems.– Scientific Journal of Silesian University of Technology, Series Transport, vol.103, DOI: https://doi.org/10.20858/sjsut....
CrossRef
 
Google Scholar
 
 
Share
Send by email
Indexes
 
Keywords index
Topics index
Authors index
eISSN:2353-9003
ISSN:1734-4492
Journals System - logo
In the years 2019-2020, the International Journal of Applied Mechanics and Engineering is financed under contract no. 634/P-DUN/2019 by the Minister of Science and Higher Education from funds for science dissemination activities. The financing amounts to 83.500 PLN.
Task: edition of a scientific journal, its internationalization and ensuring open access to the journal via the Internet
© 2006-2024 Journal hosting platform by Bentus
Scroll to top